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EvilDrGanymede
Guest
Take a G2 V companion star (like the sun) orbiting a G2 V primary at 10 AU. And assume there's an earthlike planet that you're jumping from around the primary at a distance of 1 AU. Assuming the planet is between the primary and the companion, the companion star itself will subtend an angle of about 3.5 minutes of arc in the planet's sky (that's for the diameter of the star), and its 100D limit (0.93 AU) will subtend an angle of 5.75 degrees (assuming I've done the maths right!). Doesn't exactly block off a huge chunk of sky, but it could be a bit inconvenient - though the chances that your destination star in within that 100D limit are rather low.Originally posted by TheEngineer:
Doesn´t that also mean, that any large objects (main stars, gas giants) especially in the departure star system may block quite a angle segment of possible destination jump vectors
(if you are near to that 100D limit) ?
A bigger problem in this case is if your destination star is blocked by the 100D limit of the PRIMARY. The 100D 'sphere' blots out a good 52 degrees or so of sky, so you'd have to do a heck of a lot of maneuvering to get to a point in space that you can jump from in order to see your destination star outside of that 'shadow'.